A) Reflerive: - A relation R on a set A is said to be Xefterale if AA deA,(a,a)in R{(0,0)(1,1)(2,2)(4,4)(6,6)} is rede So Pt is peflexileB) Symmetro - A pelation R on a set A said 00 be Symmetric if va,b in A,(a//b)in R Ton (b,a)in R(0,1) is hese (1,0) is nat theseSo It 5 nat symnetricC) Transiore - Afelation R on set A is saidvole Trensitre of AA aube A,(a,t)in R,(b,c) CR hen (a,c)in l(0,1)=>(0,2) is no ... See the full answer